hah

this will forever be how i explain IMF and VP
does this analogy have another part for atmospheric pressure? one that helps explain that a liquid boils when VP = atmospheric P (or is it when VP >= atmospheric P? can VP be > atmospheric P?)
atmospheric pressure would be the people drinking rum and cokes on the deck around the pool.
say you are in a pool of just some normal people for now. fairly strong hand holding (mild IM forces) . and there is a fair amount of people around the pool hanging out ect (atmospheric pressure) .
now any pool that is wall to wall with people stinks to be in (entropy) and you want to get out and be able to drink cocktails with some elbow room on the deck (liquid vs gas. the gas has more entropy thus more desirable)
if the deck is
really packed full of people(high atmospheric pressure) it will be really hard to get out of the pool(all the bros on the deck push you back in as you are decreasing their space /entropy).
now, if you are in the pool and there are just a few babes on the deck(low atmospheric pressure), you will be able to get out and you are gonna want to stay out of the pool and chat a bit.
now for boiling. when there is just the right amount of people on the deck, lets say 760 people
😉 people in the pool starting getting out , but the people on the deck start getting too cramped so they hop in the pool, and this equilibrium of in and out develops.
in sum. lot of people on the deck=high atmospheric pressure. and this pressure/people keep the people in the pool, in the pool. (well its not always the same people its an equilibrium thing in real life but for this example it works) a low atmospheric pressure means there is a better ability to get out of the pool.
now time for my daily math destroyer test before work